Nonoscillatory solution - Open Access .click

Bulletin of the Malaysian Mathematical Sciences Society, 2017
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Yong Zhou, B. Ahmad, A. Alsaedi
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Nonoscillatory Solutions of Higher-Order Fractional Differential Equations

Mediterranean Journal of Mathematics, 2022
The authors study the asymptotic behaviour of the non-oscillatory solutions of forced fractional differential equations in the form \[ CD^{\alpha}_c y(t) + f_1(t, x(t)) = b(t) + k(t)x^{\beta}(t) + f_2(t, x(t)),\tag{1} \] where \[ y = \left(a (x^\prime)^\beta \right)^{(n-1)}, \qquad n \in\mathbb{N}, \] \(\beta \) is the ratio of two odd positive ...
Martin Bohner +3 more
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A high‐order weighted essentially nonoscillatory scheme based on exponential polynomials for nonlinear degenerate parabolic equations

Numerical Methods for Partial Differential Equations, 2022
In this research the numerical solution of nonlinear degenerate parabolic equations is investigated by a new sixth‐order finite difference weighted essentially nonoscillatory (WENO) based on exponential polynomials.
R. Abedian, M. Dehghan
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A new framework to construct third‐order weighted essentially nonoscillatory weights using weight limiter functions

International Journal for Numerical Methods in Fluids, 2020
A new simple and generic framework is proposed to construct nonlinear weights for third‐order weighted essentially nonoscillatory scheme (WENO) reconstructions. It is done by imposing necessary conditions on nonlinear weights to get a nonoscillatory WENO
Sabana Parvin, Ritesh Kumar Dubey
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oscillatory solution
computer science
physics

nonoscillatory solutions
engineering
neutral functional-differential equations

asymptotic behavior
oscillation
differential equation